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Conducting a Participatory Situation Analysis of.pdf - Global HIV ...

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that school year completed decreases as length <strong>of</strong> time<br />

with a non-parent increases. It is <strong>of</strong>ten useful to conduct<br />

a cross-tabulation with the following variables:<br />

• Child’s relationship to head <strong>of</strong> household (non-parent,<br />

father, or mother) in relation to emotional wellbeing<br />

issues<br />

• Child’s age and gender in relation to emotional<br />

issues (e.g., having bad dreams, feeling sad most <strong>of</strong><br />

the time)<br />

• Child’s home in relation to average distance to nearest<br />

available school<br />

• Child’s home in relation to average time to reach<br />

school<br />

Tests <strong>of</strong> statistical significance<br />

The Advisory Team will want to know if there is a significant<br />

or “real” difference among certain variables, or if<br />

the difference could be the result <strong>of</strong> random measurement<br />

error. Determining the significance involves calculating<br />

inferential statistics or probabilities <strong>of</strong> an event<br />

occurring. For example, does living with a non-parent<br />

increase the likelihood that an orphan will drop out <strong>of</strong><br />

school? Another area <strong>of</strong> inquiry might be whether<br />

orphans in non-family care experience more, less, or the<br />

same psychological distress as orphans in foster care. If<br />

the population sample is large enough, various statistical<br />

tests can be performed to determine if there are significant<br />

differences among and between certain variables.<br />

Two commonly used test statistics for the data collected<br />

using the surveys in this Guide include the chi-square<br />

and the t-test. When applied within a given confidence<br />

level, the chi-square test assumes that there is no difference<br />

among variables and that if a difference is found<br />

then it is not due to chance; there is evidence <strong>of</strong> a significant<br />

finding. The t-test can determine if, for example, a<br />

5% difference between two variables is significant given<br />

the parameters <strong>of</strong> the confidence level. T-tests are used<br />

when comparing the means <strong>of</strong> a continuous variable<br />

between groups (usually two groups), while chi-square<br />

tests are most applicable to categorical variables.<br />

The <strong>Situation</strong> <strong>Analysis</strong> Advisory Team need not be pr<strong>of</strong>icient<br />

in statistical analysis. A basic understanding <strong>of</strong><br />

why a particular test statistic is used and the strengths<br />

and limitations <strong>of</strong> that test statistic builds confidence in<br />

one’s ability to defend and take action on the findings.<br />

Also, the Advisory Team can question the results by asking,<br />

for example, whether a 10% difference among two<br />

items or variables is relevant. The Advisory Team should<br />

Statistical Confidence<br />

Because the data collection procedure asks questions<br />

<strong>of</strong> only a sample <strong>of</strong> the total number <strong>of</strong> possible<br />

respondents, the variable calculated from the replies<br />

<strong>of</strong> respondents may not reflect the true proportion<br />

<strong>of</strong> members <strong>of</strong> the sub-population that fall into a specific<br />

category (e.g., those who are OVC or those who<br />

care for OVC). It is, therefore, useful to calculate confidence<br />

intervals with respect to the variable.A confidence<br />

interval is the range in which one can be<br />

assured, reasonably certain, or confident that the proportion<br />

<strong>of</strong> people responding to a given question<br />

accurately reflects the situation. In fact, it is important<br />

to remember that the true values <strong>of</strong> proportions are<br />

never known. Rather, using statistical theory, confidence<br />

intervals are constructed that give a range<br />

within which it is assumed the true value lies.<br />

Typically, the level <strong>of</strong> confidence used to calculate this<br />

range is 90%. For example, if a survey shows that 30%<br />

<strong>of</strong> orphans attended school in the past six months,<br />

and the 95% confidence interval has been calculated<br />

to be between 26% and 34%, one can state, with a<br />

95% degree <strong>of</strong> confidence, that the true value lies<br />

between these values.This helps to understand the<br />

accuracy and precision <strong>of</strong> the estimates.As the sample<br />

size becomes larger, the confidence intervals<br />

become narrower, and one can be more confident<br />

about the precision <strong>of</strong> the estimates.Technically, a<br />

95% confidence interval means that if the study is<br />

repeated 100 times using the same exact procedures,<br />

including true random sampling, and the 95% confidence<br />

interval is calculated 100 times, then 95 times<br />

out <strong>of</strong> 100 the true value will lie within the confidence<br />

interval.<br />

not make hurried conclusions that are not supported by<br />

the situation analysis findings. There are many ways to<br />

misrepresent or distort the data. The boundaries<br />

between legitimately representing data and distorting it<br />

to promote or advocate an issue must be understood.<br />

Critical thinking as well as dialogue with people with<br />

varying viewpoints about the situation analysis can<br />

mitigate this risk.<br />

Another area <strong>of</strong> concern is overemphasis on statistical<br />

significance at the expense <strong>of</strong> practical or substantive<br />

significance. A large sample size will have significance<br />

among or between some variables, but the items found<br />

64<br />

Guidelines and Tools

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